2) of the Ratio test Prove Case If lime | an+ 1 |>1 an 1 1 - Proof: Assume lim 7380 *Sentence based Then an Diverges E antal leng an = Limit >1. or =100

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.4: Mathematical Induction
Problem 35E
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I need help with providing a Proof of Divergence in the Ratio Test with an explanation of how it is proved. I need it explained both verbally and mathematically. It's described below:

Prove Case
If lim
пэсо
of the Ratio test
а
| an+ 1/1
an
1 Then Σan Diverges
* Sentence based
1
- Proof: Assume lim an+1 | = Ligit > 1
738
an
or =±00
Transcribed Image Text:Prove Case If lim пэсо of the Ratio test а | an+ 1/1 an 1 Then Σan Diverges * Sentence based 1 - Proof: Assume lim an+1 | = Ligit > 1 738 an or =±00
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